activity
20162026
most citedReciprocal maximum likelihood degrees of diagonal linear concentration models

4 citations · 8 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2026

The rank-nullity ring of a matroid

Tara Fife, Eline Mannino, Felipe Rincón

We introduce the rank-nullity ring of a matroid , which is a subring of the Chow ring of the permutahedral toric variety. This subring contains the tautological Chern classes of…

math.CO2022★ 2 cited

The natural matroid of an integer polymatroid

Joseph E. Bonin, Carolyn Chun, Tara Fife

The natural matroid of an integer polymatroid was introduced to show that a simple construction of integer polymatroids from matroids yields all integer polymatroids. As we illustr…

math.CO2021

The excluded minors for lattice path polymatroids

Joseph Bonin, Carolyn Chun, Tara Fife

We find the excluded minors for the minor-closed class of lattice path polymatroids as a subclass of the minor-closed class of Boolean polymatroids. Like lattice path matroids and…

math.ST2020★ 4 cited

Reciprocal maximum likelihood degrees of diagonal linear concentration models

Christopher Eur, Tara Fife, José Alejandro Samper +1

We show that the reciprocal maximal likelihood degree (rmld) of a diagonal linear concentration model of dimension is equal to $(-2)^rχ_M( \…

math.CO2018★ 2 cited

Matroids with a cyclic arrangement of circuits and cocircuits

Nick Brettell, Deborah Chun, Tara Fife +1

For all positive integers exceeding one, a matroid has the cyclic -property if its ground set has a cyclic ordering such that every set of consecutive elemen…

math.CO2018

Generalized Laminar Matroids

Tara Fife, James Oxley

Nested matroids were introduced by Crapo in 1965 and have appeared frequently in the literature since then. A flat of a matroid is Hamiltonian if it has a spanning circuit. A m…

math.CO2016

Laminar Matroids

Tara Fife, James Oxley

A laminar family is a collection of subsets of a set such that, for any two intersecting sets, one is contained in the other. For a capacity function on $\mat…